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Uniqueness and increasing stability in electromagnetic inverse source problems
Victor Isakov, Jenn-Nan Wang
In this paper we study the uniqueness and the increasing stability in the inverse source problem for electromagnetic waves in homogeneous and inhomogeneous media from boundary data…
Linearized inverse Schrödinger potential problem at a large wavenumber
Victor Isakov, Shuai Lu, Boxi Xu
We investigate recovery of the (Schrödinger) potential function from many boundary measurements at a large wavenumber. By considering such a linearized form, we obtain a Hölder typ…
Increasing stability in acoustic and elastic inverse source problems
Mozhgan Nora Entrekhabi, Victor Isakov
We study increasing stability in the inverse source problems for the Helmholtz equation and the classical Lame system from (minimal) boundary data at multiple wave numbers. By usin…
Increasing stability for the conductivity and attenuation coefficients
Ru-Yu Lai, Victor Isakov, Jenn-Nan Wang
In this work we consider stability of recovery of the conductivity and attenuation coefficients of the stationary Maxwell and Schrödinger equations from a complete set of (Cauchy)…
Increasing stability of the inverse boundary value problem for the Schrödinger equation
V Isakov, S Nagayasu, G Uhlmann +1
In this work we study the phenomenon of increasing stability in the inverse boundary value problem for the Schrödinger equation. This problem was previously considered by Isakov in…